A Tribute to C. S. Seshadri

Table of Contents

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   Book Overview
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   Chapter 1 The early work of Seshadri
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   Chapter 2 Geometry of Moduli Spaces (The work of C.S.Seshadri)
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   Chapter 3 Seshadri’s Contributions to Moduli and Geometric Invariant Theory
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   Chapter 4 Seshadri’s work on moduli spaces - The case of singular curves
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   Chapter 5 Parabolic Bundles
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   Chapter 6 Seshadri’s Work on Flag & Schubert Varieties
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   Chapter 7 Seshadri and the Chennai Mathematical Institute
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   Chapter 8 C.S. Seshadri’s impact on education: A Computer Scientist’s Perspective
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    Chapter 9 CMI’s Undergraduate Programme and NBHM
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    Chapter 10 Translates of Polynomials
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    Chapter 11 Orbits of Certain Endomorphisms of Nilmanifolds and Hausdorff Dimension
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    Chapter 12 A Family of Quantum Stabilizer Codes Based on the Weyl Commutation Relations over a Finite Field
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    Chapter 13 Principal bundle, parabolic bundle, and holomorphic connection
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    Chapter 14 The cone of effective one—cycles of certain G —varieties
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    Chapter 15 Representations of double affine lie algebras
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    Chapter 16 Poincaré series of line bundles on varieties
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    Chapter 17 Triple Canonical Covers of Varieties of Minimal Degree
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    Chapter 18 Semistability and Semisimplicity in representations of low height in positive characteristic
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    Chapter 19 The Development of Standard Monomial Theory-II
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    Chapter 20 Maximal Subbundles and Gromov-Witten Invariants
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    Chapter 21 Bases for representations, LS-paths and Verma flags
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    Chapter 22 Invariant Tensor Fields and Orbit Varieties for Finite Algebraic Transformation Groups
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    Chapter 23 Generators of a general ideal
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    Chapter 24 The Development of Standard Monomial Theory-I
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    Chapter 25 Measures on the Circle invariant under z → z 2 and Z → z 3
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    Chapter 26 Affine Hecke Algebras, Cyclotomic Hecke algebras and Clifford Theory
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    Chapter 27 The Helgason Fourier Transform for Symmetric spaces
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    Chapter 28 On representations of special orthogonal groups over fields of positive characteristics
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    Chapter 29 Equivariant Analogue of Grothendieck’s Theorem for Vector Bundles on ℙ 1
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    Chapter 30 Vector Bundles and Connections in Physics and Mathematics: Some Historical Remarks